Side of equilateral triangle is 4 cm and square inside is of 1 cm side each as
shown in figure.
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⇒ Side of a square, ABCD=4cm
It is given that △CED is an equilateral triangle.
∴ EC=CD=DE=4cm
⇒ ∠ECD=60o. [ An angle of an equilateral triangle ]
AC is a diagonal of a square ABCD
∴ ∠ACD=45o.
⇒ ∠ECA=∠ECD−∠ACD
⇒ ∠ECA=60o−45o
⇒ ∠ECA=15o
In △ACE, draw perpendicular EM the base AC.
Now in △EMC,
⇒ sin15o=HP=ECEM
⇒ sin15o=4EM
⇒ 22(3−1)=4EM
⇒ (3−1)×(2
Step-by-step explanation:
May be this will hlp u
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your ans. is on top photo
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